(e^(x)(1-nx^(n-1)-x^(2n)))/((1-x^(n))sqrt(1-x^(2n)))dx=cdots+cdots+cdots

int(e^(x)(1-nx^(n-1)-x^(2n)))/((1-x^(n)) sqrt(1-x^(2n)))d=....+c

Evaluate: int e^(x)(1+nx^(n-1)-x^(2n))/((1-x^(n))sqrt(1-x^(2n)))dx

Evaluate: inte^x(1+n x^(n-1)-x^(2n))/((1-x^n)sqrt(1-x^(2n)))dx

int e^((1)/(x))cdot(1)/(x^(2))dx

If sqrt(1-x^(2n))+sqrt(1-y^(2n))=a^(n)(x^(n)-y^(n)) prove that y^(n-1)*sqrt(1-x^(2n))dy=x^(n-1)sqrt(1-y^(2n))dx

int_(-pi)^(pi) (1 - x^2)sin x cdot cos^2 x cdot dx is :

Find the domain of each of the following functions: f(x)=sqrt((1-cos x)sqrt(((1-cos x))sqrt(((1-cos x))sqrt(cdots...cdots*oo))))

int(x+sqrt(1+x^(2)))^(n)dx=A(x+sqrt(1+x^(2)))^(n+1)+B(x+sqrt(1+x^(2)))^(n-1)+c then (1)/(A)+(1)/(B)=

If x_(1)=1 and x_(n+1)=(1)/(x_(n))(sqrt(1+x_(n)^(2))-1),n>= then x_(n) is equal to